Explicit formulae for L-functions: Difference between revisions

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In [[mathematics]], the '''explicit formulae for [[L-function]]sfunctions''' are relations between sums over the complex number zeroes of an [[L-function]] and sums over prime powers, introduced by {{harvtxt|Riemann|1859}} for the [[Riemann zeta function]]. Such explicit formulae have been applied also to questions on bounding the [[discriminant of an algebraic number field]], and the [[conductor of a number field]].
 
==Riemann's explicit formula==